X2C025000DZ1H-U

Crystals Overview

The X2C025000DZ1H-U is a quartz crystal resonator manufactured by Harmony Electronics Corp. It operates at a fundamental frequency of 25 MHz with a load capacitance of 6 pF and a maximum series resistance of 100 Ohms. The unit features a tolerance of ±20 ppm and is housed in a compact 4-SMD, No Lead package designed for surface-mount assembly.

Crystals Feature Summary

• Provides stable frequency generation for timing circuits
• Designed for surface-mount integration
• Ensures reliable performance in embedded systems

Crystals Applications

• Embedded systems
• Industrial automation
• Data communication

Crystals Procurement Notes

Verify the specific datasheet for the X2C025000DZ1H-U to confirm operating temperature ranges and storage conditions prior to procurement. Ensure compatibility with reflow soldering profiles specified by the manufacturer. Cross-reference the part number with official Harmony Electronics documentation to validate current production status and availability constraints.

Crystals Selection Notes

Select this component when a 25 MHz reference signal is required with a 6 pF load capacitance. Consider the 100 Ohm series resistance limit for oscillator circuit design. Evaluate the 4-SMD package dimensions against PCB layout constraints. Confirm that the ±20 ppm frequency tolerance meets the system's timing accuracy requirements.

Crystals Part Context

This crystal belongs to Harmony Electronics' precision quartz frequency control portfolio. The company specializes in manufacturing quartz resonators and oscillators for various sectors including consumer electronics and industrial applications. This specific model represents a standard surface-mount solution for general-purpose timing needs.

Crystals Replacement Considerations

Consult official Harmony Electronics substitution guides for verified equivalent parts. Ensure any replacement matches the 25 MHz frequency, 6 pF load capacitance, and 4-SMD package form factor. Verify electrical characteristics such as series resistance and frequency stability before implementation.